Omar Fawzi

Contact Information

Omar Fawzi
Institut f. Theoretische Physik
Wolfgang-Pauli-Str. 27
8093 Zürich
Switzerland
Email: ofawzi -at- phys.ethz.ch
Office: HIT K 31.3

Omar Fawzi

I am a postdoc in the Quantum Information Theory group in ETH Zuerich. Before moving to Zuerich, I obtained my PhD degree in Computer Science from McGill University under the supervision of Luc Devroye and Patrick Hayden. Before that, I was at the École Normale Supérieure de Lyon and spent a year at the Master Parisien de Recherche en Informatique.

Publications

  1. Scrambling speed of random quantum circuits
    Winton Brown, Omar Fawzi
    arXiv:1210.6644, 2012
  2. Rate-splitting in the presence of multiple receivers
    Omar Fawzi, Ivan Savov
    arXiv:1207.0543, 2012
  3. Spectral norm of symmetric functions
    Anil Ada, Omar Fawzi, Hamed Hatami
    arXiv:1205.5282
    Conference version: Proceedings of RANDOM'12, LNCS vol. 7408, pp. 338-349.
  4. The NOF Multiparty Communication Complexity of Composed Functions
    Anil Ada, Arkadev Chattopadhyay, Omar Fawzi, Phuong Nguyen
    ECCC:TR11-155
    Conference version: Proceedings of the 39th International Conference on Automata, Languages and Programming (ICALP'12), LNCS vol. 7391, pp. 13-24.
  5. Quantum to Classical Randomness Extractors
    Mario Berta, Omar Fawzi, Stephanie Wehner
    arXiv:1111.2026 [slides, video of Mario's talk available here]
    Conference version: Proceedings of CRYPTO'12, LNCS vol. 7417, pp. 776-793.
  6. Classical communication over a quantum interference channel
    Omar Fawzi, Patrick Hayden, Ivan Savov, Pranab Sen and Mark Wilde
    IEEE Transactions on Information Theory, vol. 58, pp. 3670-3691, 2012 arXiv:1102.2624
    Accepted to QIP'12 as a featured talk. [video of Mark's talk available here]
    Conference version: Quantum interfence channels, Proceedings of the 2011 Allerton Conference on Communication, Control, and Computing.
  7. Longest path distance in random circuits
    Nicolas Broutin and Omar Fawzi
    Combinatorics, Probability and Computing, vol. 21, pp. 856-881, 2012. arXiv:1101.5547
  8. From Low-Distortion Norm Embeddings to Explicit Uncertainty Relations and Efficient Information Locking
    Omar Fawzi, Patrick Hayden, Pranab Sen
    arXiv:1010.3007
    Accepted to QIP'11 as a plenary talk. [slides, video available here]
    Conference version: Proceedings of the 43rd ACM Symposium on Theory of Computing (STOC'11), pp. 773-782.
  9. Depth properties of scaled attachment random recursive trees
    Luc Devroye, Omar Fawzi, Nicolas Fraiman
    Random Structures and Algorithms, vol. 41, pp. 66-98, 2012. arXiv:1210.7168
    Conference version: The height of scaled attachment random recursive trees, Proceedings of the 21st International Meeting on Probabilistic, Combinatorial, and Asymptotic Methods in the Analysis of Algorithms (AofA'10), pp. 129-142. [slides]
  10. Simulating the Dickman distribution
    Luc Devroye and Omar Fawzi
    Statistics and Probability Letters, vol. 80, pp. 242-247, 2010.

Teaching

Other documents

  1. Uncertainty relations for multiple measurements with applications
    My PhD thesis (2012), on Uncertainty relations for multiple measurements with applications. It is based on the two papers listed above written with Patrick Hayden and Pranab Sen, and Mario Berta and Stephanie Wehner.
  2. Maximum matching in streaming models
    My master's thesis (2008), on maximum matching in streaming models (in French), under the supervision of Frédéric Magniez. We give lower bounds on streaming algorithms computing approximate maximum matchings in graphs.
  3. Simulating perpetuities using coupling from the past
    My research report of a project (2007) on simulating perpetuities using coupling from the past, under the supervision of Luc Devroye.
  4. Quantum coin flipping
    My licence thesis (2006), on quantum coin-flipping (in French), under the supervision of Frédéric Magniez. We give a simple proof for the bias of a quantum coin-flipping protocol. The protocol is rather different than the first protocols achieving this bias of 0.25. This bias was the best known until the paper Optimal quantum strong coin flipping of André Chailloux and Iordanis Kerenidis, which is based on Mochon's constructions of weak coin-flipping protocols with arbitrarily small bias.